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Use the Given Acceleration Function and Initial Conditions to Find =1= 1

Question 39

Multiple Choice

Use the given acceleration function and initial conditions to find the position at time t =1= 1 , a(t) =6i+10j+8k,v(0) =4k,r(0) =0\mathbf { a } ( t ) = 6 \mathbf { i } + 10 \mathbf { j } + 8 \mathbf { k } , \quad \mathbf { v } ( 0 ) = 4 \mathbf { k } , \quad \mathbf { r } ( 0 ) = \mathbf { 0 }


A) r(1) =3i+9j8k\mathbf { r } ( 1 ) = 3 \mathbf { i } + 9 \mathbf { j } - 8 \mathbf { k }
B) r(1) =3i+5j8k\mathbf { r } ( 1 ) = 3 \mathbf { i } + 5 \mathbf { j } - 8 \mathbf { k }
C) r(1) =3i+5j+8k\mathbf { r } ( 1 ) = 3 \mathbf { i } + 5 \mathbf { j } + 8 \mathbf { k }
D) r(1) =3i+5j+4k\mathbf { r } ( 1 ) = 3 \mathbf { i } + 5 \mathbf { j } + 4 \mathbf { k }
E) r(1) =7i+5j+8k\mathbf { r } ( 1 ) = 7 \mathbf { i } + 5 \mathbf { j } + 8 \mathbf { k }

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